Decentralized Heading Control with Rate Constraints using Pulse-Coupled Oscillators
Timothy Anglea, Yongqiang Wang

TL;DR
This paper introduces a novel decentralized heading control method for mobile robots using a generalized pulse-coupled oscillator model that accounts for physical rate constraints, ensuring convergence to desired heading states.
Contribution
It extends pulse-coupled oscillator models to include finite rate adjustments, enabling practical decentralized heading control under physical limitations.
Findings
The proposed model guarantees convergence to synchronized and desynchronized headings.
Experimental validation confirms effectiveness on multi-robot platforms.
Mathematical proofs establish stability and convergence properties.
Abstract
Decentralized heading control is crucial for robotic network operations such as surveillance, exploration, and cooperative construction. However, few results consider decentralized heading control when the speed of heading adjustment is restricted. In this paper, we propose a simple hybrid-dynamical model based on pulse-coupled oscillators for decentralized heading control in mobile robots while accounting for the constraint on the rate of heading change. The pulse-coupled oscillator model is effective in coordinating the phase of oscillator networks and hence is promising for robotic heading coordination given that both phase and heading evolve on the same one-dimensional torus. However, existing pulse-coupled oscillator results require the phase adjustment to be instantaneous, which cannot hold for robot heading adjustment due to physical limitations. We propose a generalization to…
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Taxonomy
TopicsNonlinear Dynamics and Pattern Formation · Distributed Control Multi-Agent Systems · Neural Networks Stability and Synchronization
